Hot Questions - Stack Exchange6d agoHow to prove this exponential inequality? – math.stackexchange.comAlex NguyenLet x,y,z∈Rx,y,z\in\mathbb Rx,y,z∈R. Prove that 210x2y+2z+210y2z+2x+210z2x+2y≥26x+2y+z−1+26y+2z+x−1+26z+2x+y−1.\displaystyle \frac{2^{10x}}{2^y+2^z} +\frac{2^{10y}}{2^z+2^x} +\frac{2^{10z}}{2^x+2^y} \ge 2^{6x+2y+z-1} +2^{6y+2z+x-1} +2^{6z+2x+y-1}. 2y+2z210x+2z+2x210y+2x+2y210z≥26x+2y+z−1+26y+2z+x−1+26z+2x+y−1. Set $ a=2^x, ...Read at Hot Questions - Stack ExchangeShareLess like thisTagsmathematicsinequalitiesalgebra